| Macros | |
| #define | CS_PROPERTY_ISO (1 << 0) | 
| #define | CS_PROPERTY_ORTHO (1 << 1) | 
| #define | CS_PROPERTY_ANISO (1 << 2) | 
| #define | CS_PROPERTY_ANISO_SYM (1 << 3) | 
| #define | CS_PROPERTY_BY_PRODUCT (1 << 4) | 
| #define | CS_PROPERTY_SCALED (1 << 5) | 
| #define | CS_PROPERTY_SUBCELL_DEFINITION (1 << 6) | 
the type of property
| CS_PROPERTY_ANISO (1 << 2) | 
4: Anisotropic behavior (a 3x3 tensor describe the behavior). This tensor should be symmetric positive definite (i.e 6 real numbers describe the behavior) but by default a 3x3 tensor is used.
| CS_PROPERTY_ANISO_SYM (1 << 3) | 
8: Anisotropic behavior. This tensor is represented with 6 real numbers since the tensor is symmetric
| CS_PROPERTY_BY_PRODUCT (1 << 4) | 
16: The property is defined as the product of two other properties
| CS_PROPERTY_ISO (1 << 0) | 
1: Isotropic behavior (one real number is sufficient to describe the property)
| CS_PROPERTY_ORTHO (1 << 1) | 
2: Orthotropic behavior (three real numbers describe the behavior assuming that the different behavior is aligned with Cartesian axis)
| CS_PROPERTY_SCALED (1 << 5) | 
32: The property is defined up to a scaling factor
| CS_PROPERTY_SUBCELL_DEFINITION (1 << 6) | 
64: The property is defined such that one wants to evaluate the definition on entities which are a partition of a cell. By default, one perfoms only one evaluation in each cell